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Diophantine triples

Published online by Cambridge University Press:  01 August 2016

Alan F. Beardon  and
M. N. Deshpande
Alan F. Beardon
Affiliation:
Centre for Mathematical Studies, University of Cambridge, Wilberforce Road, Cambridge CB3 0WB
M. N. Deshpande
Affiliation:
Institute of Science, Nagpur 440001, India
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Abstract

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Information
The Mathematical Gazette , Volume 86 , Issue 506 , July 2002 , pp. 258 - 261
Copyright
Copyright © Mathematical Association 2002 

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References

1. Baker, A. and Davenport, H., The equations 3x 2 - 2 = y 2 and 8x 2 - 7 = z 2 , Quart. J. Math. (Oxford Ser. 92) 20 (1969) pp. 129–137.Google Scholar
2. Arkin, J., Hoggat, V.E. and Straus, E.G., On Euler’s solution of a problem of Diophantus, Fibonacci Quart. 17 (1979) pp. 333–339.Google Scholar
3. Dujella, A., Generalized Fibonacci numbers and the problem of Diophantus, Fibonnaci Quart. 34 (1996) pp. 25–30.Google Scholar
4. Heichelheim, P., The study of positive integers (a, b) such that ab + 1 is a square, Fibonacci Quart. 17 (1979) pp. 269–274.Google Scholar
5. Deshpande, M.N., An interesting conjecture, Math. Gaz. 84 (July 2000) pp. 296–298.Google Scholar